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Eigenvalue Estimates on Weighted Manifolds. [PDF]
Results MathBranding V, Habib G.
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A statistical estimation of fractional order cryptosporidiosis epidemic model. [PDF]
Sci RepAhmed N +10 more
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Kompendium der reellen Analysis, 2019
In diesem Kapitel betrachten wir Differentialoperatoren, die in engem Zusammenhang mit der orthogonalen Gruppe der Raumdrehungen im \( {\mathbb{R}}^{n} \) stehen. Zum einen ist dies der sogenannte Laplace Operator \( \Delta = \sum\limits_{i = 1}^{n} {\partial_{i}^{2} } \) , gegeben durch die Summe der zweiten Ableitungen, und zum anderen der Euler ...
R. Weissauer
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In diesem Kapitel betrachten wir Differentialoperatoren, die in engem Zusammenhang mit der orthogonalen Gruppe der Raumdrehungen im \( {\mathbb{R}}^{n} \) stehen. Zum einen ist dies der sogenannte Laplace Operator \( \Delta = \sum\limits_{i = 1}^{n} {\partial_{i}^{2} } \) , gegeben durch die Summe der zweiten Ableitungen, und zum anderen der Euler ...
R. Weissauer
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A nonholonomic Laplace operator [PDF]
Journal of Soviet Mathematics, 1993 See the review in Zbl 0779.53029.
Anatoly Vershik, V. Ya. Gershkovich
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Mathematical methods in the applied sciences, 2020
The paper deals with the following Kirchhoff‐type problem M∬ℝ2N1p(x,y)|v(x)−v(y)|p(x,y)|x−y|N+p(x,y)s(x,y)dxdy(−Δ)p(·)s(·)v(x)=μg(x,v)+|v|r(x)−2vinΩ,v=0inℝN\Ω, where M models a Kirchhoff coefficient, (−Δ)p(·)s(·) is a variable s(·)‐order p(·)‐fractional ...
J. Zuo, Tianqing An, A. Fiscella
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The paper deals with the following Kirchhoff‐type problem M∬ℝ2N1p(x,y)|v(x)−v(y)|p(x,y)|x−y|N+p(x,y)s(x,y)dxdy(−Δ)p(·)s(·)v(x)=μg(x,v)+|v|r(x)−2vinΩ,v=0inℝN\Ω, where M models a Kirchhoff coefficient, (−Δ)p(·)s(·) is a variable s(·)‐order p(·)‐fractional ...
J. Zuo, Tianqing An, A. Fiscella
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On The Attainable Eigenvalues of the Laplace Operator
SIAM Journal on Mathematical Analysis, 1999Summary: We consider the subset \(E\) of \(\mathbb{R}^2\) of all points whose first and second components, respectively, coincide with the first and second eigenvalues of the Laplace operator \(-\Delta\) with zero boundary conditions on domains of \(\mathbb{R}^N\) with prescribed measure. We show that the set \(E\) is closed in \(\mathbb{R}^2\).
D. Bucur +2 more
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Mathematical methods in the applied sciences, 2019
The purpose of the current study is to investigate IBVP for spatial‐time fractional differential equation with Hadamard fractional derivative and fractional Laplace operator(−Δ)β. A new Hadamard fractional extremum principle is established.
Guotao Wang, Xueyan Ren, D. Baleanu
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The purpose of the current study is to investigate IBVP for spatial‐time fractional differential equation with Hadamard fractional derivative and fractional Laplace operator(−Δ)β. A new Hadamard fractional extremum principle is established.
Guotao Wang, Xueyan Ren, D. Baleanu
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